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Google Chrome File Edit View History Bookmarks Profiles Tab Window Help G Q 8 Sat Nov 29 1:36 PM Home | myLU LU HW: 4.8 and 5.6 Assignment ALEKS - Jacob Cascio - HW: coursehero.com C + 2o www-awu.aleks.com/alekscgi/x/Isl.exe/10_u-IgNslkr7j8P3jH-li-WSp540wncg8Tof4a5q5fmgWG31RYRVbH2RjhQ9HbA-rEa... | Ca | 9 ent from course docum Q Al Chat with PDF Upload for Unlocks Expert Help Study Resources v Ask Al S HW: 4.8 and 5.6 Assignment Question 20 of 26 (1 point) | Question Attempt: 1 of Unlimited Jacob v . Sum of squares: Espanol 14 8 9 10 11 12 13 14 15 16 17 S = K2 14 . 15 . 29 6090 18 6 6 - = 1015. 3) Choice 3 (starts at $0.10, triples each day) A new resort opens in Costa Rica that is managed by a retired math professor with a strange sense of humor. Patrons can choose one of three payment options. In each case, the cost decreases each day, and you have to leave when it reaches zero. Option 1: Per-person cost is $240 the first oo . Geometric series with a = 0.10, r = 3, n = 14 day, then decreases by $30 every day. Option 2: Per-person cost is $600 the first day, $300 the second day, and in general, every day is half as much . Sum: as the previous day. Option 3: Per-person cost is $400 the first day, and in each successive day, you subtract 10 times the square of the number of days you've been there from the previous day's cost. pn - 1 S= _ 1 = 0.10. 314 - 1 = 0.10 . 4,782,969 - 1 2 2 - = 0.10 . 2,391,484 = 239,148.40. Part: 0 / 3 Thus: Choice 1 = $1,470; Choice 2 = $1,015; Choice 3 = $239,148.40. Part 1 of 3 M Verify with tutor (a) Which option is the best if your primary goal is to spend the least amount of money? How much would you spend, and for how many days? If your goal is to spend the least amount of money then the cheapest option is Option Select v . You would X spend $ and stay days . solve this problem Answer explanation by Al Answer: . Choice 1 illustrates linear growth. . Choice 2 illustrates quadratic growth. . Choice 3 illustrates exponential growth. Explanation: . Choice 1 increases by a constant amount ($14) each day - arithmetic sequence - linear. Choice 2 pays n^2 on day n - quadratic function of n. Choice 3 triples each day - geometric sequence with ratio 3 - exponential. Ask Al your follow up question. Do not enter personal information. Skip Part Check Save For Later Submit Assignment Attach image Upload doc 2025 McGraw Hill. Terms of Use | Privacy Center | Accessibility Proposal Classical 33 NOV 2 29 tv 4 exec